MCQ
$\sum_{r=0}^n 4^r .^n C_r$ is equal to
- A$6^n$
- B$5^{-n}$
- C$4^n$
- D$5^n$
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Two unbiased coins are tossed simultaneously. Find the probability of getting at least one head.
The converse of the statement.
“If x > y, then x + a > y + a” is.
The equations of the lines which pass through the point (3, -2) and are inclined at 60° to the line $\sqrt{3} \text{x} + \text{y} = 1$ is:
$\sqrt{3}\text{x}+\text{y}-\sqrt{3}=0,\sqrt{3}\text{x}-\text{y}-\sqrt{3}=0$
$\sqrt{3}\text{x}+\text{y}+\sqrt{3}=0,\sqrt{3}\text{x}-\text{y}+\sqrt{3}=0$
$\text{x}+\sqrt{3}\text{y}-\sqrt{3}=0,\text{x}-\sqrt{3}\text{y}-\sqrt{3}=0$
The line x + y = 4 divides the line joining the points (-1, 1) and (5, 7) in the ratio: